Investment Portfolio Optimization with a Mean-Variance Model Without Risk-Free Assets

Syifa Nur Rasikhah Daulay, N. Halim, R. A. Hidayana
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Abstract

Investment is an allocation of money, stocks, mutual funds, or other valuable resources provided by someone at the present time and held from being used until a specified period to get a profit (return). The higher the return received, the higher the risk. This study studied the Mean-Variance investment portfolio optimization model without risk-free assets to obtain the optimum portfolio. Five shares are used, namely BMRI, AMRT, SSMS, MLPT, and ANTM. The research results obtained optimal portfolio stocks with respective weights BMRI = 0.45741; AMRT=0.17852; SSMS=0.23300; MLPT=0.08475 and ANTM=0.04632. An optimal portfolio composition produces an average return = 0.00207 and variance = 0.00020.
无风险资产的均值-方差投资组合优化
投资是指某人在当前提供的资金、股票、共同基金或其他有价值的资源的分配,并保留到特定时期才能使用,以获得利润(回报)。获得的回报越高,风险就越大。本文研究了不含无风险资产的均值-方差投资组合优化模型,以获得最优投资组合。共有5个共享,分别是BMRI、AMRT、SSMS、MLPT和ANTM。研究结果得到最优组合股票,各权重BMRI = 0.45741;AMRT = 0.17852;地对地导弹= 0.23300;MLPT=0.08475, ANTM=0.04632。最优的投资组合组合产生的平均收益= 0.00207,方差= 0.00020。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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